The heat capacity of two natural chlorite group minerals derived from differential scanning calorimetry

Citation
C. Bertoldi et al., The heat capacity of two natural chlorite group minerals derived from differential scanning calorimetry, PHYS CHEM M, 28(5), 2001, pp. 332-336
Citations number
19
Categorie Soggetti
Earth Sciences
Journal title
PHYSICS AND CHEMISTRY OF MINERALS
ISSN journal
03421791 → ACNP
Volume
28
Issue
5
Year of publication
2001
Pages
332 - 336
Database
ISI
SICI code
0342-1791(200106)28:5<332:THCOTN>2.0.ZU;2-N
Abstract
The heat capacity of natural chamosite (X-Fe = 0.889) and clinochlore (X-Fe = 0.116) were measured by differential scanning calorimetry (DSC). The sam ples were characterised by X-ray diffraction, microprobe analysis and Mossb auer spectroscopy. DSC measurements between 143 and 623 K were made followi ng the procedure of Bosenick et al. (1996). The fitted data for natural cha mosite (CA) in J mol-l K-L give: C-p.CA = 1224.3-10.685 x 10(3) x T-0.5 - 6 .4389 x 10(6) x T-2 + 8.0279 x 10(8) x T-3 and for the natural clinochlore (CE): C-p.CE 1200.5-10.908 X 10(3) x T-0.5 -5.6941 x 10(6) x T-2 + 7.1166 x 10(8) x T-3. The corrected C-p-polynomial for pure end-member chamosite (F e5Al)[Si3AlO10](OH)(8) is C-p.CAcor = 1248.3-11.116 X 10(3) x T-0.5 - 5.162 3 x 10(6) x T-2 + 7.1867 x 10(8) x T-3 and the corrected C-p-polynomial for pure end-member clinochlore (Mg5Al)[Si3AlO10](OH)(8) is C-p.CEcor = 1191.3 -10.665 x 10(3) x T-0.5 -6.5136 X 10(6) X T-2 + 7.7206 x 10(8) x T-3. The c orrected C-p-polynomial for clinochlore is in excellent agreement with that in the internally consistent data sets of Berman (1988) and Holland and Po well (1998). The derived C-p-polynomial for chamosite (Cp.CAcor) leads to a 4.4% higher heat capacity, at 300 K, compared to that estimated by Holland and Powell (1998) based on a summation method. The corrected C-p-polynomia l (C-p.CAcor) is, however, in excellent agreement with the computed C-p-pol ynomial given by Saccocia and Seyfried (1993), thus supporting the reliabil ity of Berman and Brown's (1985) estimation method of heat capacities.